We study the geometric structure of two subsets of the parameter space that are of interest in the context of adaptive LQ-control. The first set can be considered as the set of possible limit points of an adaptive control algorithm, whereas the second can be seen as the set of desirable limit points. Our main result is that these sets are $C^\omega$-manifolds.
|Number of pages||10|
|Journal||Systems and control letters|
|Publication status||Published - Feb 1986|
- Adaptive LQ control